Home
Class 10
MATHS
8(" - For any positive integer "n," prov...

8_(" - For any positive integer "n," prove that "n^(3)-n" is divisible by ")

Promotional Banner

Similar Questions

Explore conceptually related problems

For any positive integer n, prove that n^(3) - n is divisible by 6.

For any positive integer n,prove that n^(3)-n is divisible by 6

For any positive integer n prove that n^(3)-n is divisible by 6

For any positive integer n, prove that (n^(3) - n) is divisible by 6.

For any positive integer n, prove that n^(3)-n divisible by 6.

For any positive integer n , prove that n^3-n divisible by 6.

For every positive integer n, prove that 7^n-3^n is divisible by 4.

For every positive integer n, prove that 7^n-3^n is divisible by 4.

For every positive integer n,prove that 7^(n)-3^(n) is divisible by 4.

For every positive integer n, prove that 7^n - 3^n is divisible by 4.